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4 years ago

What is 1.888 as a mixed number

Mathematics

2 answers:

Bess [88]4 years ago

7 0

1 89/100

hope this helps

Tom [10]4 years ago

5 0

1 111/125 is my answer I tried my best please rate brainliest!

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Is each number rational or irrational?

eimsori [14]

1. Irrational
2. Irrational
3. Rational
4. Rational

5 0

3 years ago

Read 2 more answers

7/6 divided by 2 in simplest form

iris [78.8K]

Here is your question: 7/6 divided by 2.

$= 7/6$ ÷ $2 = 7/6 * 1/2 =$ .

Multiply and you get $= 7/12.$

6 0

3 years ago

Read 2 more answers

The difference of a number x and 4 is 3

Kruka [31]

"the difference of a number x and 4": x - 4
"is": =
"3": 3

Combine the terms so that it looks like the sentence numerically:

"the difference of a number x and 4 is 3": x - 3 = 4

x - 3 = 4 is your answer.

To solve for x:

Note the equal sign, what you do to one side, you do to the other. Isolate the variable, x. Add 3 to both sides.

x - 3 = 4

x -3 (-3) = 4 (-3)

x = 4 - 3

x = 1

1 is your answer for x.

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6 0

3 years ago

If 3/4=x/2 then 7/4=

wariber [46]

I don’t know

I need to answer a question I'm new sorry

8 0

3 years ago

Today there are a total of six toll-free area codes: 800, 844, 855, 866, 877, and 888. Assume that all seven digits for the rest

Ludmilka [50]

Answer:

$6 \times 10^{7}$

Step-by-step explanation:

Total number of toll-free area codes = 6

A complete number will be of the form:

800-abc-defg

Where abcdefg can be any 7 numbers from 0 to 9. This holds true for all the 6 area codes.

Finding the possible toll free numbers for one area code and multiplying that by 6 will give use the total number of toll free numbers for all 6 area codes.

Considering: 800-abc-defg

The first number "a" can take any digit from 0 to 9. So there are 10 possibilities for this place. Similarly, the second number can take any digit from 0 to 9, so there are 10 possibilities for this place as well and same goes for all the 7 numbers.

Since, there are 10 possibilities for each of the 7 places, according to the fundamental principle of counting, the total possible toll free numbers for one area code would be:

Possible toll free numbers for 1 area code = 10 x 10 x 10 x 10 x 10 x 10 x 10 = $10^{7}$

Since, there are 6 toll-free are codes in total, the total number of toll-free numbers for all 6 area codes = $6 \times 10^{7}$

4 0

3 years ago